Parallel Guassian elimination on an optically interconnected data flow computer
Mathematics and Computers in Simulation
Solving problems on concurrent processors. Vol. 1: General techniques and regular problems
Solving problems on concurrent processors. Vol. 1: General techniques and regular problems
Implementing Gauss Jordan on a hypercube multicomputer
C3P Proceedings of the third conference on Hypercube concurrent computers and applications - Volume 2
A Survey of Parallel Machine Organization and Programming
ACM Computing Surveys (CSUR)
What have we learnt from using real parallel machines to solve real problems?
C3P Proceedings of the third conference on Hypercube concurrent computers and applications - Volume 2
C3P Proceedings of the third conference on Hypercube concurrent computers and applications - Volume 2
Optimal matrix algorithms on homogeneous hypercubes
C3P Proceedings of the third conference on Hypercube concurrent computers and applications - Volume 2
Practical parallel supercomputing: examples from chemistry and physics
Proceedings of the 1989 ACM/IEEE conference on Supercomputing
Finite-Element Analysis on a PC
IEEE Software
Modelling and analysis of communication overhead for parallel matrix algorithms
Mathematical and Computer Modelling: An International Journal
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The performance of a parallel Gauss-Jordan matrix inversion1,2 algorithm on the Mark II hypercube3 at Caltech is discussed. We will show that parallel Gauss-Jordan inversion is superior to parallel Gaussian elimination for inversion, and discuss the reasons for this. Empirical and theoretical efficiencies for parallel Gauss-Jordan inversion as a function of matrix dimension for different numbers and configurations of processors are presented. The theoretical efficiencies are in quantitative agreement with the empirical efficiencies.